Break-Even Price Target Calculator

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Reviewed by David Chen, CFA

A certified financial analyst specializing in pricing strategy, break-even analysis, and determining the minimum unit price required to cover all fixed and variable costs.

This **BreakEvenPriceTargetCalculator** uses the Cost-Volume-Profit (CVP) framework to help businesses determine the minimum price they must charge per unit to reach a zero-profit (break-even) threshold, given their costs and sales volume. By inputting any three of the four core CVP variables—Fixed Costs (F), Selling Price (P), Variable Cost (V), and Sales Volume (Q)—you can solve for the unknown variable, ensuring your pricing strategy is fundamentally viable.

Break-Even Price Target Calculator

Break-Even Price Target Formulas (CVP Base)

The CVP formulas are algebraically derived from the core Profit Equation: Profit = (P – V) * Q – F.

Formula: Required Break-Even Price (P_BE)

To find the minimum price required to cover all costs at a specific volume (Q):

P_BE = [ Fixed Costs (F) / Sales Volume (Q) ] + Variable Cost (V)

Formula: Break-Even Volume (Q_BE)

To find the volume needed for any given price (P) and costs:

Q_BE = Fixed Costs (F) / [ Price (P) – Variable Cost (V) ]

Formula Source (Investopedia – CVP Analysis)

Key Variables for Price Target Calculation

Understanding the role of each variable is crucial for accurate strategic pricing:

  • F (Fixed Costs): Total costs that do not change with production volume (e.g., rent, salaries).
  • P (Selling Price): The unit price used to solve for the break-even threshold.
  • V (Variable Cost): The cost directly tied to producing one unit (e.g., raw materials, direct labor).
  • Q (Sales Volume): The assumed or forecasted sales volume used to amortize the fixed costs (F).

Related Strategic Pricing & Cost Analysis Tools

Tools for optimizing pricing and cost structures:

What is Break-Even Price Targeting?

Break-Even Price Targeting is the process of using CVP analysis to reverse-engineer the minimum selling price (P) required to cover a company’s total fixed costs (F) and total variable costs (V*Q) at a specific sales volume (Q). It answers the fundamental business question: “How low can I drop my price before I start losing money, given my current sales forecast and cost structure?”

This analysis is critical for competitive bidding, assessing price floor strategies, and ensuring that temporary promotional pricing or discounted offers remain financially viable. If the break-even price is higher than the market rate, the business model may be structurally flawed.

Example: Finding the Minimum Selling Price (P)

A small software company has Fixed Costs (F) of $20,000, Variable Cost (V) of $5 per license, and forecasts selling 1,000 licenses (Q). Find the minimum required Selling Price (P).

  1. Calculate Fixed Cost per Unit:

    F/Q = $20,000 / 1,000 units = $20.00.

  2. Apply Price Target Formula (P = F/Q + V):

    P = $20.00 + $5.00 = $25.00 per unit.

  3. Conclusion:

    The company must charge at least $25.00 per license to break even at a sales volume of 1,000 units. Any price above $25.00 generates profit.

Frequently Asked Questions (FAQ)

If I charge exactly the break-even price, how much profit do I make?

You make exactly zero operating profit. The price is just enough to cover your total costs (F + V*Q) at the specified sales volume (Q).

Why do I need to input Q if I’m solving for P?

The calculation is sensitive to volume because fixed costs (F) must be spread (amortized) across the number of units sold (Q). A lower Q means more of the fixed cost must be covered by each unit’s price (P).

Can I use this for margin protection?

Yes. By calculating the P required to break even, you establish your price floor. Knowing this minimum price prevents you from accidentally accepting contracts or making sales below the cost recovery point.

What happens if the calculated price (P) is less than the Variable Cost (V)?

This is impossible in this model, as all inputs are non-negative. If your initial inputs were to lead to P < V, it would mean your Contribution Margin (P-V) is negative, indicating a fundamental flaw in the product's profitability structure (you're losing money on every unit sold).

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